On January 1, 2015, Shea Company issues 700 bonds, 15 years (1000 par value bonds at 97) with a coupon rate of 6% and maturing in 2030. The straight line method is used to amortize any bond discount or premium on a semi-annual basis. Be sure to label the discount or premium as: discount on bonds within long-term liability or premium on bonds within long-term liability (the discount r premium in the system relates to the sale of inventory and does not apply here). Also label to cash inflow and outflows from the bonds including interest payments as: Cash, Bonds- within the bank and checking account. Do not forget the journals required every six months.
Two years later, on January 1, 2017, Shea retires 20% of these bonds by buying them on the open market at 104 (or $1040 a bond). All interest and amortization is accounted for by two separate journal entries for each and paid through December 31, 2016, the day before the purchase is to occur. Purchase these bonds with Cash, Bonds within the bank and checking account
Required:
In QuickBooks™, provide the journal entry at January 1, 2015 for the issuance of the 700 bonds.
In QuickBooks™, provide the entries for interest expense and amortization expense up to December 31, 2016.
In QuickBooks™, provide the journal entry which retires 20% (140 bonds) of the bond in the public market.
Go to Company widget, select settings and then chart of accounts. Select Cash, bonds and Bonds, Liability registers. Click on each and you will see the transactions you made in each register. Copy and paste (or export) each to word document being sure two columns of number show and submit to the assignment area.
In: Accounting
A study was conducted that measured the total brain volume (TBV) (in mm3) of patients that had schizophrenia and patients that are considered normal. Table #3.1 contains the TBV of the normal patients and table #3.1 contains the TBV of schizophrenia patients ("SOCR data oct2009," 2013). Is there enough evidence to show that the patients with schizophrenia have less TBV on average than a patient that is considered normal? Test at the 10% level.
Table #3.1: Total Brain Volume (in mm3) of Normal Patients
|
1663407 |
1583940 |
1299470 |
1535137 |
1431890 |
1578698 |
|
1453510 |
1650348 |
1288971 |
1366346 |
1326402 |
1503005 |
|
1474790 |
1317156 |
1441045 |
1463498 |
1650207 |
1523045 |
|
1441636 |
1432033 |
1420416 |
1480171 |
1360810 |
1410213 |
|
1574808 |
1502702 |
1203344 |
1319737 |
1688990 |
1292641 |
|
1512571 |
1635918 |
Table #3.2: Total Brain Volume (in mm3) of Schizophrenia Patients
|
1331777 |
1487886 |
1066075 |
1297327 |
1499983 |
1861991 |
|
1368378 |
1476891 |
1443775 |
1337827 |
1658258 |
1588132 |
|
1690182 |
1569413 |
1177002 |
1387893 |
1483763 |
1688950 |
|
1563593 |
1317885 |
1420249 |
1363859 |
1238979 |
1286638 |
|
1325525 |
1588573 |
1476254 |
1648209 |
1354054 |
1354649 |
|
1636119 |
Step 1: State the question
Step 2: Identify the information
Step 3: Perform calculations
Step 4. Interpret (answer the original question in a complete sentence)
Please paste explanation from a word document
In: Statistics and Probability
Organizational Project Guidelines
For your Project, please select any company (or your own). Don’t select one a fellow student has already taken. As you select your company, I’ll post that company so that everyone looks at a different company.
Begin your research on the Internet to find current information on this company. Consider looking at their financial information listed on their web site, or going to www.sec.gov.
In our Quantitative Analysis class, we have covered many topics, including Probability, Decision Analysis, Regression Models, Forecasting, Inventory Control, Linear Programming, Transportation, Network Models, Project Management, and Queuing.
Select any five topics we have covered in class and write your Project telling how they are used or should be/could be used by the company of your choice. The more specific you can be with details and research, the higher the grade. This paper must represent a quantitative approach to your analysis.
The paper must be in APA format. The minimum length of the
paper will be 2,000 words. This word count does not include title
page, reference sheet, long quotes, and graphs. 90% or more of
these words MUST be your OWN WORDS/IDEAS. Referenced material
(quotes and paraphrases) and tables, graphs, and charts may not be
more than 10% of the paper.
See your course syllabus (Course Evaluation section) for further
information about how this project will contribute to your overall
course grade. You will be assessed in the following
areas:
In: Statistics and Probability
1. (a) The chance of winning a lottery game is 1 in
approximately 25 million. Suppose you buy a $1 lottery ticket in
anticipation of winning the $75 million grand prize. Calculate your
expected net winnings for this single ticket and interpret the
result, as indicated below:
µ = E(x) =
Your average LOSSES / GAINS (<—circle the correct all-caps word)
would be −−−−−−−−−−−−− (<—fill in the blank) per game.
(b) Now Repeat part (a), but assume a (more realistic) grand prize
of $2 million.
(c) Now, repeat part (a), but suppose the chance of winning is 1 in
w million, the price of the lottery ticket is y dollars, and that
the grand prize is z million dollars. Show that E(x) = z w −y.
(d) Many primary care doctors feel overworked and burdened by
potential lawsuits. In fact, a group of researchers reported that
82% of all general practice physicians do not recommend medicine as
a career. Let x represent the number of sampled general practice
physicians who do not recommend medicine as a career. Why is x
approximately a binomial random variable? Use the researchers
report to estimate p for the binomial random variable. Consider a
random sample of 15 general practice physicians. Use the estimate
for p you just found to find the mean and standard deviation of x,
the number who do not recommend medicine as a career. Of those 15,
find the probability that at least one general practice physician
does not recommend medicine as a career. Provide a rough sketch of
this binomial distribution, and discuss its shape (is it
symmetric?)
Why binomial?
p =
µ =
σ =
P(x ≥ 1) =
In: Statistics and Probability
Instructions for your concept map:
• Draw one square in the center of your paper with “Genetics” in it as a starting point for your concept map. Genetics is your central concept.
• Concepts are placed in Circles (see below for the list of 25 concepts that you MUST include). You will probably have a few concepts that branch off of "Genetics".
• Arrows show relationships between concepts
– Write appropriate linking words on the line above the arrow
– Every concept needs at least one arrow leading into and one arrow leading away from the concept. An arrow with correct linking words will be worth 0.5 pt (25 concepts means you should have 50 arrows, so 0.5 pt X 50 = 25 points). Linking words will most likely vary in length (1 word, 5 words, 8 words, etc...).
• The Concept Map should tell a story that makes sense. Make sure you include arrowheads on all of your arrows so we know which direction to read your linking words in.
• Make sure your concepts and linking words are legible, so we can grade your concept map.
25 Concepts (placed in circles) you MUST include.
- Mitosis
- Meiosis
- Chromosome(s)
- Gene(s)
- Allele(s)
- Phenotype
- Genotype
- Nondisjunction
- Population(s)
- Evolution
- Eukaryotes
- Prokaryotes
- Recombination
- DNA
- DNA replication
- RNA
- Protein(s)
- Transcription
- Translation
- Mutation(s)
- DNA repair mechanism(s)
- Genetic testing
- Regulation of gene expression
- DNA gel electrophoresis
- PCR
In: Biology
A manufacturing firm is determining the production and inventory plans for the next three months to maximize profits. The production facility can produce at most 6500 units in one month. The cost of producing one unit in the next three months are respectively 52, 57, and 80 dollars. The cost of carrying one unit of inventory in the next three months are respectively are 3, 5, and 8 dollars. The selling price for the products in the next three months are 80, 72, and 64. Assume that the firm has a starting inventory of 431 units. The demand for the next three months are respectively 5000, 6000 and 7300 units. Build a mathematical formulation that will maximize profit. HINT: Note that this question is different than the previous one. Both the objective function and some of the constraints will need to be modified.
a. Define the decision variables using complete sentences
b. Write down the objective function in words
c. Write down the constraints using complete sentences
d. Express the objective function mathematically using the decision variables defined in part a
e. Express the constraints mathematically using the decision variables defined in part a; see slides for an example.
f. Input the mathematical formulation into an Excel worksheet in an organized fashion. Once done organizing the worksheet then copy paste the table from Excel into Word showing the setup of your worksheet. DO NOT turn in the EXCEL worksheet. All homework answers should be in one file formatted as pdf.
g. What is the optimal solution? (Use solver to determine the solution) h. What is the optimal objective function value? (use solver to determine the optimal objective function value)
In: Operations Management
1. Answer the following questions concerning trade between England and Portugal. This scenario follows the first example given by an economist about Comparative Advantage written in 1817. You may answers the questions in the text box provided, op answer them on a document you save to your own computer and attach to this assignment, or make a pdf of your handwritten answers and attach them below. (If you use an Apple computer, please save your .pages document as a Word document (.doc) or your .numbers document as an Excel document (.xls). I cannot open .pages or .numbers documents.)
Written Homework #1
Using the data in the table, answer the following questions:
(a) For which good does England have a comparative advantage? Explain your answer.
(b) For which good does Portugal have a comparative advantage? Explain your answer.
(c) If specialization and trade occurred, what might be an exchange rate between the two goods that would be mutually beneficial to both countries?
(d) Prove that both countries would be better off in the specialization-trade case than in the no specialization–no trade case. Use a PPF for each country separately to prove this showing the PPF before trade and the PPF available after trade if the mutually beneficial exchange rate were in place.
Points on
Production England Portugal
Possibilities Frontier Cloth Wine Cloth Wine
A 60 0 80 0
B 48 10 64 18
C 36 20 48 36
D 24 30 32 54
E 12 40 16 72
F 0 50 0 90
In: Economics
Complete the 3 programming problems in this assignment by using
Microsoft Visual Studio Suite. Compile your solutions for each
problem solved in a Word or Google document which includes (a) the
pseudocode, (b) the C# codes and (c) the execution result (screen
capture just the answer part using Snipping Tool, avoiding
non-related or blank spaces). Notice for readability, that the (a)
& (b) are in text mode and the (c) is in image mode. Use proper
titles and wording in the results, such as Console.WriteLine("The
total change to be made is {0:C}.", change); so that the results
could be easily understood by a third party reader. For all 3
questions, assign the provided initial values to the variables or
constants in the source code as input.
You may need to save the snipped image as a JPG file and then
insert the file into the document, especially when you use a Google
doc. Create just one document for all 3 solutions in this
assignment. You may create the document directly from a cloud
service or from you PC first and then upload it to a cloud. The
possible cloud service could be Google Drive, Microsoft OneDrive,
Dropbox, etc. To submit the document, click the "Write Submission"
button under this assignment. Then use the opened editor box to
submit the web address of your document on the cloud or, if you are
not yet able to use a cloud service, submit the document as an
attached file.
Q3. Write a C# program to convert one billion seconds (1,000,000,000 seconds) into years, months, days, hours, minutes, and seconds. And compute how many seconds are in 20 years, including 5 leap years.
In: Computer Science
Directions
Use the Bivatiate Correlation function and the Options submenu to answer each of the questions based on the scenario.
Scenario
The superintendent has continued the examination of data by examining the relationship between attendance rate and percent of students eligible for free or reduced priced lunch. The district data used for the analysis are contained below.
|
School |
% Free or Reduced |
Attendance Rate |
|
1 |
47.2 |
94.8 |
|
2 |
31.1 |
96.1 |
|
3 |
58.9 |
94.9 |
|
4 |
44.9 |
94.2 |
|
5 |
24.1 |
95.7 |
|
6 |
52.4 |
94.8 |
|
7 |
54.7 |
93.8 |
|
8 |
68.1 |
92.6 |
|
9 |
49.6 |
93.6 |
|
10 |
42.9 |
93.8 |
|
11 |
38.1 |
92.8 |
|
12 |
27.2 |
95.7 |
|
13 |
58.4 |
93.4 |
|
14 |
52.4 |
93.6 |
|
15 |
58.4 |
94.6 |
|
16 |
64.9 |
93.0 |
|
17 |
75.5 |
92.9 |
|
18 |
35.6 |
95.1 |
|
19 |
79.4 |
92.8 |
|
20 |
67.3 |
92.6 |
|
21 |
54.7 |
95.5 |
|
22 |
74.7 |
91.8 |
Questions
Note: The table must be created using your word processing program. Tables that are copied and pasted from SPSS are not acceptable.
In: Statistics and Probability
A superintendent of a school district was requested to present to the school board demographic data based on the schools within the district. One item that the superintendent had to present was the percent of students who were eligible for free or reduced price lunch (a commonly used proxy for socio-economic status). The following percents were reported for the 40 schools in the district: 53.7 52.4 73.1 49.6 58.4 54.7 54.7 45.0 74.7 79.4 47.2 52.4 21.4 37.5 76.0 67.3 27.1 84.5 39.9 44.9 27.2 31.1 42.9 44.7 24.1 61.4 43.6 58.9 38.1 58.4 34.6 64.9 55.6 56.5 58.8 41.4 35.6 68.1 34.3 75.5 Questions: 1. What is the value of the sample size for this analysis? 2. What is the mean percent of students receiving free or reduced price lunch for this district? 3. What is the median percent of students receiving free or reduced price lunch for this district? 4. What is the lowest percent of students receiving free or reduced price lunch for this district? 5. What is the highest percent of students receiving free or reduced price lunch for this district? 6. What is the value of the range? 7. What is the value of the standard deviation? 8. What is the value of the skewness statistic? 9. What are the values of the 25th, 50th, and 75th percentiles? 10. Present the results as they might appear in an article. This must include a table and narrative statement that provides a thorough description of the central tendency and distribution of the percent of students receiving free or reduced price lunch for this district. Note: The table must be created using your word processing program. Tables that are
In: Statistics and Probability